Later, the famous Brézis-Browder's maximal element principle [5] was established and applied to deal with nonlinear problems.
In [7] (see also [3]), Lin and Du established the following abstract maximal element principle in a -bounded quasiordered set with a sizing-up function.
Many generalizations in various different directions of maximal element principle have been studied in the past; for example, see [2, 3, 6 10] and references therein.
By applying Theorem LD, Du [7] gave a generalized Brézis-Browder principle, system (vectorial) versions of Ekeland's variational principle and maximal element principle and a vectorial version of Takahashi's nonconvex minimization theorem.
In Section 3, we establish some new critical point theorems for nonlinear dynamical systems which are generalizations of Dancš, Hegedüs and Medvegyev's principles in uniform spaces and metric spaces by applying an abstract maximal element principle established by Lin and Du.
We present some new critical point theorems for nonlinear dynamical systems which are generalizations of Dancš-Hegedüs-Medvegyev Dancš-Hegedüs-Medvegyev Dancš-Hegedüs-Medvegyev by applying an abstract maximal element principle established by Lin and Du.
In 1963, Bishop and Phelps [4] proved a fundamental theorem concerning the density of the set of support points of a closed convex subset of a Banach space by using a maximal element principle in certain partially ordered complete subsets of a normed linear space.
Recent advances in the design of multichannel ellipsometers based on rotating-element principles have significantly increased their power for applications involving in-situ, real-time analysis of thin films and surfaces.
It then describes the elements, principles and process of the Radical Technology Inquirer (RTI) tool [5].
This paper will attempt to address and review the literature on affective design elements, principles and methodologies that are suitable for the video games industry.
In this paper a recently developed provably passive and stable 3D FDTD subgridding technique, based on finite elements principles, is extended to body-of-revolution (BOR FDTDD.
